y = cos(t) t = sin(x) for x =π what's the value of d2y over dx2

y = cos(t) t = sin(x) for x =π what's the value of d2y over dx2

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Show all steps. The x+8 is in the radical.

I have been stuck on this integral for 3 hours. Here is what I have so far.. : https://ibb.co/mWAC7x

finding the derivative of the function

how can i turn this problem into an antiderivative word problem, need help please. A ball is thrown vertically upwards with an initial velocity of 60m/s. After time t seconds, its height...

I have a problem on limits. The graph shows two very different equations approaching the same point, but at that point (x=4) there is a hole. Below the hole there is a point at (4,2). What is the...

1. Sketch each region and used double integral to find its area: The region inside both the cardioid r=1-cosθ and the circle r=1 2. Find the following average values The...

Phillip, the proprietor of a vineyard, estimates that the first 10000 bottles of wine produced this season will fetch a profit of $3 per bottle. However, the profit from each bottle beyond 10000 drops...

f(x) = sinx Max f(t), 0≤t≤x for 0≤x≤π Please attach the graph and the explain the procedure

Could you walk under it without hitting your head?

Hi, Rewrite integrals using indicated order of integration, then evaluate resulting integral. 1. ∫01 ∫-22 ∫0√(4-(y^2)) dzdydx in the order...

Use the intermediate value theorem to prove that the equation x^3=x+8 has at least one solution

How can I transform −λ△t= (N(t+△t)−N(t)) / (△t) into the formula dN/dt=−λN using limits? This is in relation to radioactive decay for those that are wondering, thank you for your help and time...

1. Sketch each region and use a double integral to find its area: The region inside both the cardioid r=1-cosθ and the circle r=1 2. Find the following average values The...

a. Find the volume of the solid region. The solid above the parabolic region R={(x,y): 0 ≤ x ≤ 1, 0 ≤ y ≤ 1-x2} and between the planes z = 1 and z = 2-y b...

Please help me with this question please

Water is poured into a conical container at the rate of 10 cm3/sec. The cone points directly down, and it has a height of 25 cm and a base radius of 5 cm. How fast is the water level rising when the...

The cost of manufacturing stuffed yellow cats is C(x)= 1/3x2 + 4x + 53 where x is the number of cats produced in thousands. The production level for the number of stuffed cats produced after...